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- W2000554368 abstract "The interval may be bounded or unbounded, including the case of the whole real line, and the kernel V(r, q) is supposed to be such that V maps X into X (we shall make precise assumptions later). The case of a bounded interval f with X = W(Y) and V( q is classical. In this case, the operator V is bounded and its spectrum consists of (0). In other words, the spectral radius of V is zero. A standard proof of these two facts is to prove that for 13 # 0 the Neumann series for the inverse of (AZV) converges with respect to the operator norm. The purpose of this note is to study the case of a possibly unbounded" @default.
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- W2000554368 date "1991-09-01" @default.
- W2000554368 modified "2023-09-24" @default.
- W2000554368 title "Weighted resolvent estimates for Volterra operators on unbounded intervals" @default.
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- W2000554368 doi "https://doi.org/10.1016/0022-247x(91)90301-f" @default.
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